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Suppose we are given an S-element sequence S such that each element in.pdf

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An algorithm is needed to determine the winning candidate of an election based on a sequence of votes represented as integers, where each integer is the ID of a chosen candidate, without knowing how many candidates there are. The algorithm should run in O(n log n) time by sorting the sequence of votes and counting the number of votes for each candidate. The candidate with the most votes wins.

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Suppose we are given an S-element sequence S such that each element in S represents a different vote in an election, where each vote is given as an integer representing the ID of the chosen candidate. Without making any assumptions about who is running or even how many candidates there are, design an O(n log n) time algorithm to see who wins the election S represents, assuming the candidate with the most votes wins.

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  • 1. Suppose we are given an S-element sequence S such that each element in S represents a different vote in an election, where each vote is given as an integer representing the ID of the chosen candidate. Without making any assumptions about who is running or even how many candidates there are, design an O(n log n) time algorithm to see who wins the election S represents, assuming the candidate with the most votes wins.